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首页> 外文期刊>The Journal of Chemical Physics >ELECTRON-ELECTRON COALESCENCE AND COUNTERBALANCE DENSITIES FOR ATOMS IN HARTREE-FOCK THEORY
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ELECTRON-ELECTRON COALESCENCE AND COUNTERBALANCE DENSITIES FOR ATOMS IN HARTREE-FOCK THEORY

机译:哈特里-福克理论中原子的电子电子同相和平衡密度

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摘要

The electron-electron coalescence I(0) and counterbalance E(0) densities are probability densities of finding any two electrons, respectively, at the same position and at the reflection points in the three-dimensional space. For a single Slater determinant wave function, these electron-pair properties are shown to be exactly expressible in terms of the spin-traced one-electron density function rho(r) and its orbital components rho(i)(r): I(0)=(1/4){[rho]-Delta(I)} and E(0)=2{[rho]-Delta(E)}, where [rho] is the average electron density, and Delta(I) and Delta(E) are linear combinations of overlaps between two orbital densities, that depend on the electronic configuration and the LS multiplet state of the atom under consideration. For the atoms He through Ne in their experimental ground state, the explicit forms of Delta(I) and Delta(E) are derived, and the electron-electron coalescence and counterbalance densities obtained from the numerical Hartree-Fock calculations are discussed. (C) 1997 American Institute of Physics. [S0021-9606(97)00847-7]. [References: 24]
机译:电子-电子结合I(0)和平衡E(0)的密度是分别在三维空间的相同位置和反射点处找到任意两个电子的概率密度。对于单个Slater行列式波函数,这些电子对特性显示为可自旋追踪的单电子密度函数rho(r)及其轨道分量rho(i)(r):I(0 )=(1/4){ρ-Delta(I)},并且E(0)= 2 {ρ-Delta(E)},其中ρ是平均电子密度,而Delta(I) Δ(E)和Δ(E)是两个轨道密度之间的重叠的线性组合,这取决于所考虑原子的电子构型和LS多重态。对于处于实验基态的He到Ne原子,导出了Delta(I)和Delta(E)的显式形式,并讨论了通过数值Hartree-Fock计算获得的电子-电子结合和平衡密度。 (C)1997美国物理研究所。 [S0021-9606(97)00847-7]。 [参考:24]

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